Hydrodynamic singular regimes in 1 + 1 kinetic models and spectral numerical methods
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Applies spectral theory of stationary kinetic equations to contemporary models of confined matter dynamics.

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Derives original well-balanced schemes involving S-matrices (following early Glimm–Sharp's ideas) for kinetic models like chemotaxis or Vlasov–Fokker–Planck coupled to attractive Poisson equation.

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Hybridizes this framework in order to support strongly singular hydrodynamic limits, where kinetic distributions concentrate into Dirac atoms, for which rigorous results are proved.

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